Calculus Foldable 6-1: Differential Equations

Calculus Foldable 6-1: Differential Equations
Calculus Foldable 6-1: Differential Equations
Calculus Foldable 6-1: Differential Equations
Calculus Foldable 6-1: Differential Equations
Calculus Foldable 6-1: Differential Equations
Calculus Foldable 6-1: Differential Equations
Calculus Foldable 6-1: Differential Equations
Calculus Foldable 6-1: Differential Equations
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1 MB|11 pages
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  1. Surprise! Calculus students still love to cut and paste. This bundle contains 19 foldables designed for first year calculus, AP Calculus AB, and first semester AP Calculus BC. They are effective, fun graphic organizers to engage students in discovery or review. Topics include limits, derivatives, in
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Product Description
Students solve differential equations or approximate solutions analytically, graphically and numerically – finding general and particular solutions to separable DE’s, drawing slope fields, and using Euler’s method to approximate a solution.

This foldable is a trifold with pockets. Students work six problems for each method and store them in the correct pockets. I realize that Euler’s method and logistical growth are AP Calculus BC topics, but the foldable is designed so that AB students can cut away the numerical portion of the trifold and make it into a bifold with two pockets.

All my foldables are self-guided which allow the students to start the foldable in class for about 10 to 15 minutes then complete the AP style examples at home. This foldable can be used alone or glued into an Interactive Notebook the size of a 9½ by 7½ composition book. Hope this is helpful. Enjoy!

Table of Contents for the differential equation chapter in my Interactive Notebook:
Calculus Interactive Notebook 6: Differential Equations

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Purchase of this product is for classroom use by the purchaser only. It is a violation of the Digital Millennium Copyright Act for individuals, schools, and districts to redistribute, edit, sell, or post this item on the Internet or to other individuals. Disregarding the copyright is subject to legal action. If you have any questions concerning these terms of use, please contact me at fadisher@bellsouth.net .

Differential Equations © 2018 by Fan’s Mat
Total Pages
11 pages
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